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// write actual in-sample facts to the fact file forccb = 1; Cb <= nix cb++l ( // ioo!&ack if (fit L&l < ISDATE~ continue; if cdt Lcb+lOl > OOS~DATE~ break; // ignore 00s data if(opnIch+l] >= Lowest(opn, 3 , Cb) I // skip these fame continue; fprintf Cfil, $6d , ++factco nt) i // fact number PrepareNe ralInputs( ar, ClS, SD); forck = 1; k c= 1s; kt+j fprintf(fil, %73f , varGd1; /, Standard inputs if~opn~cbill < Lowest Copn, 9 cb+lO) 1 netout I 10; else netout = 00; ,, calculate target fprintfcfil, %6lf\Il netout i ,, target ifC(Cb % 500) == 1) printf C = %d\n , cb) ; vZ* // progress info l // generate entry signals stop prices and limit prices signa1=0; if~opn~cb+ll c LOWest~opn, 3 , Cbl) ( // r u n only these PrepareNe ralmputs(var.



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fiber have slightly different indices of refraction, the light that travels in the core moves slightly slower than the light that escapes into and travels in the cladding. This results in a dispersion effect that can be corrected by transmitting at specific wavelengths where material and waveguide dispersion actually occur at minimums.





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So what does all of this have to do with the high-speed transmission of voice, video, and data A lot, as it turns out. Understanding where attenuation and dispersion problems occur helps optical design engineers determine the best wavelengths at which to transmit information, taking into account distance, type of fiber, and other factors that can potentially affect the integrity of the transmitted signal. Consider the graph shown in Figure 7-21. It depicts the optical transmission domain, as well as the areas where problems arise. Attenuation (dB/km) is shown on the Y-axis; Wavelength (nm) is shown on the X-axis.

cls, &I; I/ preprocess data rmset-inputvbmet, & arIll) ; ,, feed net inputs ntlfire Cnnet) ; ,, run the net neta ~ = ntlget~output~nnet, 0); /, get mtput netout *= 1000; // scale to percent.

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This step is necessary only when it isn t possible to set the data context in XAML, and a simple object like this is one of those cases The Binding markup extension provides support for three modes of operation: OneTime, OneWay, and TwoWay These modes of operation control how data is bound and controls the flow between the data source and user interface elements The following list describes each of these modes: OneTime: The data binding happens exactly once, meaning that any changes to the data source after the initial binding will not be reflected in the user interface..

Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

First of all, note that there are four transmission windows in the diagram. The first one is at approximately 850 nm, the second at 1,310 nm, the third at 1,550 nm, and the fourth at 1,625 nm; the last two are labeled C and L band, respectively. The 850 nm band was the first to be used because of its adherence to the wavelength at which the original LED technology operated. The second window at 1,310 nm enjoys low dispersion; this is where dispersion effects are minimized. At 1,550 nm, the so-called C-Band, emerges as the ideal wavelength at which to operate long-haul systems and systems upon which dense wavelength division multiplexing (DWDM) has been deployed because (1) loss is minimized in this region, and (2) dispersion minimums can be shifted here. The relatively new L-Band has enjoyed some early success as the next effective operating window. Notice also that Rayleigh Scattering is shown to occur at or around 1,000 nm, while hydroxyl absorption by water occurs at 1,240 and 1,390 nm. Needless to say, network designers would be well-served to avoid transmitting at any of the points on the graph where Rayleigh Scattering, high degrees of loss, or hydroxyl absorption have the greatest degree of impact. Notice also that dispersion, shown by the lower line, is at a minimum point in the second window, while loss, shown by the upper line, drops to a minimum point in the third window. In fact, dispersion is minimized in traditional single-mode fiber at 1,310 nm, while loss is at minimums at 1,550 nm. So the obvious question becomes this: Which one do you want to minimize loss or dispersion Luckily, this choice no longer has to be made. Today, dispersion-shifted fibers (DSF) have become common. By modifying the manufacturing

Since the code for the bottom predictor model is almost identical to that of the timereversed Slow %K model, only the two blocks that contain changed code are presented above. In the first block of code, the time-reversed Slow %K is not used. Instead, a series of ones or zeros is calculated that indicates the presence (1) or absence (0) of bottoms (bottom target). When writing the facts, instead of writing the time-reversed Slow %K, the bottom target is written. In the second block of code, the roles for comparing the neural output with an appropriate threshold, and generating the actual entry buy signals, are implemented. In both blocks, code is included to prevent the writing of facts, or use of predictions, when tomorrow s open could not possibly be a bottom. Similar code fragments for the top predictor model appear below.

Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

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